A naked singularity is impossible (cosmic censorship). Thus, the BH must be isolated. We propose a magnetic mirror trap (modified Penning trap) using superconducting coils generating 100 T fields, located 1 km from the BH to avoid spaghettification. The BH is levitated via the Meissner-like effect against a superconducting stator.
For a BH of mass ( M ), the Hawking luminosity is: [ P_\textH = \frac\hbar c^615360 \pi G^2 M^2 \approx 3.6 \times 10^32 \left( \frac10^6 \textkgM \right)^2 \textW ]
[ P_\texttotal = P_\textHawking + P_\textSuperradiant + P_\textAccretion ] black hole injector
Chemical and nuclear propulsion are fundamentally limited by their exhaust velocity ( ( \sim 500 , s) to ( \sim 10^6 , s) for ion drives). Antimatter provides the highest energy density ((9 \times 10^16 , J/kg)) but suffers from catastrophic storage issues. The Black Hole Injector (BHI) offers an alternative: a self-regulating black hole that converts infalling matter into radiation with an efficiency ( \eta ) exceeding nuclear fusion by two orders of magnitude.
Note: The thrust exceeds a Saturn V by a factor of 5 while using 10 million times less fuel mass. A naked singularity is impossible (cosmic censorship)
The emitted Hawking radiation (predominantly gamma rays at ( T \sim 10^11 , K ) for ( M = 10^6 ) kg) is absorbed by a tungsten-lithium heat exchanger, driving a closed-cycle Brayton turbine. The relativistic jets (from superradiance) are collimated by external magnetic nozzles to produce thrust.
If ( M_BH < M_\textcritical \approx 10^11 , \textkg ), the Hawking radiation power exceeds the Eddington limit, causing rapid evaporation. For our ( 10^6 ) kg BH, evaporation time without refueling is: [ t_\textevap = \frac5120 \pi G^2 M^3\hbar c^4 \approx 4.5 \times 10^7 , \texts , (\approx 1.4 , \textyears) ] Thus, continuous fuel injection is mandatory. A feedback loop adjusts injection rate to maintain ( \dotM \approx 0 ). Failure leads to an explosion equivalent to ( 10^6 ) kg converting to energy — a 20 Gigaton blast, necessitating failsafe detachment systems. The BH is levitated via the Meissner-like effect
| Parameter | Value | Unit | |-----------|-------|------| | BH Mass | ( 10^6 ) | kg | | Schwarzschild Radius | ( 1.48 \times 10^-21 ) | m | | Hawking Temperature | ( 1.2 \times 10^11 ) | K | | Thrust (at 1 kg/s injection) | ( 2.4 \times 10^7 ) | N | | Specific Impulse ((I_sp)) | ( 2.4 \times 10^7 ) | s | | Power-to-Weight Ratio | ( \sim 10^6 ) | W/kg |